BEM solution of Poisson's equation with source function satisfying ▽2ρ = constant

Engineering Analysis with Boundary Elements

Volumn 25, Issue 2, 2001, Pages 141-145

  Suciu, R ^a   De Mey, G ^a   De Baetselier, E ^b  

^a GHENT UNIVERSITY   (Belgium)

^b AGILENT TECHNOLOGIES   (Belgium)

Author keywords

[No Author keywords available]

Indexed keywords

APPROXIMATION THEORY; COMPUTATIONAL METHODS; GALERKIN METHODS; HARMONIC ANALYSIS; INTERPOLATION; LAPLACE TRANSFORMS; POISSON EQUATION; POLES AND ZEROS; POLYNOMIALS;

MULTIPLE-RECIPROCITY METHOD;

BOUNDARY ELEMENT METHOD;

EID: 0035246852     PISSN: 09557997     EISSN: None     Source Type: Journal    
DOI: 10.1016/S0955-7997(00)00044-8     Document Type: Article

References (7)

1. De Mey G., Suciu R., Munteanu C., Matthys L. BEM solution of Poisson's equation in two dimensions with polynomial interpolation of the source function. J Engng Anal Boundary Elements. 18:1997;175-178.
2. Nowak AJ, Neves AC. The multiple reciprocity boundary element method, International Series on Computational Engineering. Southampton: Computational Mechanics Publications, 1994.
3. Partridge P.W., Brebbia C.A., Wrobbel L.C. The dual reciprocity boundary element method. 1992;Computational Mechanics Publications, Southampton.
4. Brebbia C.A., Telles J.C.F., Wrobbel L.C. Boundary element techniques. 1984;Springer, Berlin.
5. Abramowitz M., Stegun A. Handbook of mathematical functions. 1966;National Bureau of Standards, Washington, DC.
6. Suciu R, De Mey G. Solving Poisson's equation with boundary element method for a particular case. Proceedings of CADEMEC, Cluj-Napoca, 7-9 September 1999. p. 29-32.
7. Nowak A.J., Brebbia C.A. The multiple-reciprocity method. A new approach for transforming BEM domain integrals to the boundary. J Engng Anal Boundary Elements. 3:1989;164-167.